The nonlinear Schrödinger equation (NLSE) with space-time reverse (STR) was very recently considered in the literature. In this context, the inverse scattering transform (IST) for the STR- NLSE with nonzero boundary conditions at infinity was presented in [
1,
2]. The IST for rapidly decaying data was constructed for nonlocal reverse space-time Sine/Sinh-Gordon type equations [
2,
3]. The nonlocal STR- parity-time (PT)-symmetric-multi-component NLSEs under a specific nonlocal group reduction was studied in [
4]. Therein generation of their ISTs and soliton solutions were carried via the Riemann-Hilbert technique. An STR nonlocal Sasa–Satsuma equation was introduced and its solutions with the binary Darboux transformation (DT) method were derived in [
5]. The IST for nonlocal complex reverse-space-time multicomponent integrable modified Korteweg–de Vries (mKdV) equations was considered in [
6]. Bright and dark soliton solutions to the partial STR nonlocal Mel’nikov equation with PT-symmetry were constructed by the Hirota bilinear method (HBM) and with the Kadomtsev–Petviashvili (KP) hierarchy reduction method [
7]. These are simple approaches to model potentially negative-value stationary space–time models, and for such models, it was shown that they possess a reverse (pointing upward) dimple [
8]. An STR Fokas–Lenells (FL) equation was derived from a rather simple, but extremely important symmetry reduction of the corresponding local equation [
9]. In [
10], a general coupled integrable dispersionless system and nontrivial solutions in terms of the ratio of determinants were obtained using matrix DT. Reverse space and/or time nonlocal FL equations with higher-order nonlinear effects were considered via HBM in [
11]. Multiple soliton solutions for the STR m KdV equation were found, which were classified to special soliton solutions, with explicit 1-soliton and 2-soliton [
12]. In [
13], the DT for the STR derivative NLSE was constructed. Therein, breathers and rogue waves on the double-periodic background were inspected by DT by using a plane wave seed solution. The nonlocal complex STR modified Korteweg–de Vries (mKdV) hierarchies via nonlocal symmetry reductions of matrix spectral problems was explored with their soliton solutions by the IST in [
14]. Exact periodic and localized solutions of a nonlocal STR- Mel’nikov equation were derived by the HBM [
15]. In [
16], time reverse modeling was applied to localize and characterize acoustic emission using a numerical concrete model with a method for exploration of geophysics to non-destructive testing. An integrable STR nonlocal Sasa–Satsuma equation was introduced and the DT was used to obtain the soliton solutions [
17].